应beat365官方网站的邀请，以色列Tel Aviv大学Eugenii Shustin教授将于近期来我院访问，并作以下学术报告：

        题目：Patchworking construction in algebra, geometry, and singularity theory
        时间：10月17日上午10:00 -- 11:00   
        地点：理科楼407

        摘要：
        The pathworking construction invented by O. Viro around 1980 appeared to be the most powerful technique in construction algebraic geometry objects with prescribed properties like real algebraic varieties with prescribed topology, algebraic curves with prescribed singularities, real polynomials with prescribed critical points etc. It, furthermore, serves as a key tool in building a correspondence between tropical and algebraic curves (which in turn is a basis for enumerative applications of tropical geometry). We illustrate these issues by several examples.

        报告人简介：
        Eugenii Shustin received the M.Sc. degree in mathematics from the Gorky State university, USSR, in 1979 and the PhD degree in mathematics from the Leningrad State University, USSR, in 1984 under hte supervision of Prof. D. A. Gudkov (PhD thesis title: "The Hilbert-Rohn method in the geometry of real algebraic curves"). From 1984 to 1987 he was a lecturer in the Department of Mathematics at the Gorky Civil Engineering Institute. From 1987 to 1992 he was an Assistant and then Associate professor in the Department of Algebra and Geometry at the Kujbyshev State University. Since 1992 he is with the School of Mathematical Sciences at the Tel Aviv University, currently as a position of Full Professor.
His research interests lie in real, complex, and tropical algebraic geometry, singularity theory, and they include also geometric aspecs of dynamical systems and control theory. He has published two monographs and more than 90 research papers. He has been an invited speaker at the ICM-1990 in Kyoto. In 2002 he received a Bessel Research Award.